On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion

T. Bjorn Johansson; Roman S. Chapko; O.B. Protsyuk; Daniel Lesnic

On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion

T. Bjorn Johansson
, Roman S. Chapko
, O.B. Protsyuk
, Daniel Lesnic

University College Birmingham
Ivan Franko National University of Lviv
University of Leeds

Research output: Chapter in Book/Published conference output › Conference publication

Original language	English
Title of host publication	Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods
Pages	88-94
Number of pages	7
Publication status	Published - 2011
Event	8th UK Conference on Boundary Integral Methods - University of Leeds, Leeds, United Kingdom Duration: 4 Jul 2011 → 5 Jul 2011

Conference

Conference	8th UK Conference on Boundary Integral Methods
Country/Territory	United Kingdom
City	Leeds
Period	4/07/11 → 5/07/11

1 Conference publication
1 Special issue

A method of fundamental solutions for radially symmetric and axisymmetric backward heat conduction problems
Johansson, B. T., Lesnic, D. & Reeve, T., 2012, In: International Journal of Computer Mathematics. 89, 11, p. 1555-1568 14 p.
Research output: Contribution to journal › Special issue
13 Link opens in a new tab Citations (Scopus)
A method of fundamental solutions for theaxisymmetric backward heat equation
Johansson, B. T., Lesnic, D. & Reeve, T., 2011, Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods. p. 9-16 7 p.
Research output: Chapter in Book/Published conference output › Conference publication

Cite this

@inproceedings{74b2921157fa45df8a9b62ba2c130a35,

title = "On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion",

author = "Johansson, \{T. Bjorn\} and Chapko, \{Roman S.\} and O.B. Protsyuk and Daniel Lesnic",

year = "2011",

language = "English",

pages = "88--94",

booktitle = "Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods",

note = "8th UK Conference on Boundary Integral Methods ; Conference date: 04-07-2011 Through 05-07-2011",

}

Johansson, TB, Chapko, RS, Protsyuk, OB & Lesnic, D 2011, On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion. in Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods. pp. 88-94, 8th UK Conference on Boundary Integral Methods, Leeds, United Kingdom, 4/07/11.

On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion. / Johansson, T. Bjorn; Chapko, Roman S.; Protsyuk, O.B. et al.
Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods. 2011. p. 88-94.

Research output: Chapter in Book/Published conference output › Conference publication

TY - GEN

T1 - On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion

AU - Johansson, T. Bjorn

AU - Chapko, Roman S.

AU - Protsyuk, O.B.

AU - Lesnic, Daniel

PY - 2011

Y1 - 2011

M3 - Conference publication

SP - 88

EP - 94

BT - Advances in boundary integral methods: proceedings of the Eight UK Conference on Boundary Integral Methods

T2 - 8th UK Conference on Boundary Integral Methods

Y2 - 4 July 2011 through 5 July 2011

ER -

On a boundary integral equation method for numerical construction of harmonic functions in three-dimensional multilayer domains with a bounded inclusion

Conference

Research output

A method of fundamental solutions for radially symmetric and axisymmetric backward heat conduction problems

A method of fundamental solutions for theaxisymmetric backward heat equation

Cite this